A Lagrange multiplier theorem and a sandwich theorem for convex relations.
J.M. Borwein (1981)
Mathematica Scandinavica
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Displaying similar documents to “The Lagrange multipliers theorem for locally convex metric spaces”
A Lagrange multiplier theorem and a sandwich theorem for convex relations.
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Algebra of multipliers on the space of real analytic functions of one variable
Paweł Domański, Michael Langenbruch (2012)
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We consider the topological algebra of (Taylor) multipliers on spaces of real analytic functions of one variable, i.e., maps for which monomials are eigenvectors. We describe multiplicative functionals and algebra homomorphisms on that algebra as well as idempotents in it. We show that it is never a Q-algebra and never locally m-convex. In particular, we show that Taylor multiplier sequences cease to be so after most permutations.
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Schur and operator multipliers
Ivan G. Todorov, Lyudmila Turowska (2010)
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The present article is a survey of known results on Schur and operator multipliers. It starts with the classical description of Schur multipliers due to Grothendieck, followed by a discussion of measurable Schur multipliers and a generalisation of Grothendieck's Theorem due to Peller. Thereafter, a non-commutative version of Schur multipliers, called operator multipliers and introduced by Kissin and Schulman, is discussed, and a characterisation extending the description in the commutative...